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La Te X

LaTeX Math Symbols

Taken from http://web.ift.uib.no/Fysisk/Teori/KURS/WRK/TeX/symALL.html

Greek Letters

$\alpha$	\alpha	$\theta$	\theta	o	o	$\tau$	\tau
$\beta$	\beta	$\vartheta$	\vartheta	$\pi$	\pi	$\upsilon$	\upsilon
$\gamma$	\gamma	$\gamma$	\gamma	$\varpi$	\varpi	$\phi$	\phi
$\delta$	\delta	$\kappa$	\kappa	$\rho$	\rho	$\varphi$	\varphi
$\epsilon$	\epsilon	$\lambda$	\lambda	$\varrho$	\varrho	$\chi$	\chi
$\varepsilon$	\varepsilon	$\mu$	\mu	$\sigma$	\sigma	$\psi$	\psi
$\zeta$	\zeta	$\nu$	\nu	$\varsigma$	\varsigma	$\omega$	\omega
$\eta$	\eta	$\xi$	\xi
$\Gamma$	\Gamma	$\Lambda$	\Lambda	$\Sigma$	\Sigma	$\Psi$	\Psi
$\Delta$	\Delta	$\Xi$	\Xi	$\Upsilon$	\Upsilon	$\Omega$	\Omega
$\Theta$	\Theta	$\Pi$	\Pi	$\Phi$	\Phi

Binary Operation Symbols

$\pm$	\pm	$\cap$	\cap	$\diamond$	\diamond	$\oplus$	\oplus
$\mp$	\mp	$\cup$	\cup	$\bigtriangleup$	\bigtriangleup	$\ominus$	\ominus
$\times$	\times	$\uplus$	\uplus	$\bigtriangledown$	\bigtriangledown	$\otimes$	\otimes
$\div$	\div	$\sqcap$	\sqcap	$\triangleleft$	\triangleleft	$\oslash$	\oslash
$\ast$	\ast	$\sqcup$	\sqcup	$\triangleright$	\triangleright	$\odot$	\odot
$\star$	\star	$\vee$	\vee	$\lhd$	\lhd	$\bigcirc$	\bigcirc
$\circ$	\circ	$\wedge$	\wedge	$\rhd$	\rhd	$\dagger$	\dagger
$\bullet$	\bullet	$\setminus$	\setminus	$\unlhd$	\unlhd	$\ddagger$	\ddagger
$\cdot$	\cdot	$\wr$	\wr	$\unrhd$	\unrhd	$\amalg$	\amalg
$+$	+	$-$	-

Relation Symbols

$\leq$	\leq	$\geq$	\geq	$\equiv$	\equiv	$\models$	\models
$\prec$	\prec	$\succ$	\succ	$\sim$	\sim	$\perp$	\perp
$\preceq$	\preceq	$\succeq$	\succeq	$\simeq$	\simeq	$\mid$	\mid
$\ll$	\ll	$\gg$	\gg	$\asymp$	\asymp	$\parallel$	\parallel
$\subset$	\subset	$\supset$	\supset	$\approx$	\approx	$\bowtie$	\bowtie
$\subseteq$	\subseteq	$\supseteq$	\supseteq	$\cong$	\cong	$\Join$	\Join
$\sqsubset$	\sqsubset	$\sqsupset$	\sqsupset	$\neq$	\neq	$\smile$	\smile
$\sqsubseteq$	\sqsubseteq	$\sqsupseteq$	\sqsupseteq	$\doteq$	\doteq	$\frown$	\frown
$\in$	\in	$\ni$	\ni	$\propto$	\propto	$=$	=
$\vdash$	\vdash	$\dashv$	\dashv	$<$	<	$>$	>
$:$	:

Punctuation Symbols

$,$

,

$;$

;

$\colon$

\colon

$\ldotp$

\ldotp

$\cdotp$

\cdotp

Arrow Symbols

$\leftarrow$	\leftarrow	$\longleftarrow$	\longleftarrow	$\uparrow$	\uparrow
$\Leftarrow$	\Leftarrow	$\Longleftarrow$	\Longleftarrow	$\Uparrow$	\Uparrow
$\rightarrow$	\rightarrow	$\longrightarrow$	\longrightarrow	$\downarrow$	\downarrow
$\Rightarrow$	\Rightarrow	$\Longrightarrow$	\Longrightarrow	$\Downarrow$	\Downarrow
$\leftrightarrow$	\leftrightarrow	$\longleftrightarrow$	\longleftrightarrow	$\updownarrow$	\updownarrow
$\Leftrightarrow$	\Leftrightarrow	$\Longleftrightarrow$	\Longleftrightarrow	$\Updownarrow$	\Updownarrow
$\mapsto$	\mapsto	$\longmapsto$	\longmapsto	$\nearrow$	\nearrow
$\hookleftarrow$	\hookleftarrow	$\hookrightarrow$	\hookrightarrow	$\searrow$	\searrow
$\leftharpoonup$	\leftharpoonup	$\rightharpoonup$	\rightharpoonup	$\swarrow$	\swarrow
$\leftharpoondown$	\leftharpoondown	$\rightharpoondown$	\rightharpoondown	$\nwarrow$	\nwarrow
$\rightleftharpoons$	\rightleftharpoons	$\leadsto$	\leadsto

Miscellaneous Symbols

$\ldots$	\ldots	$\cdots$	\cdots	$\vdots$	\vdots	$\ddots$	\ddots
$\aleph$	\aleph	$\prime$	\prime	$\forall$	\forall	$\infty$	\infty
$\hbar$	\hbar	$\emptyset$	\emptyset	$\exists$	\exists	$\Box$	\Box
$\imath$	\imath	$\nabla$	\nabla	$\neg$	\neg	$\Diamond$	\Diamond
$\jmath$	\jmath	$\surd$	\surd	$\flat$	\flat	$\triangle$	\triangle
$\ell$	\ell	$\top$	\top	$\natural$	\natural	$\clubsuit$	\clubsuit
$\wp$	\wp	$\bot$	\bot	$\sharp$	\sharp	$\diamondsuit$	\diamondsuit
$\Re$	\Re	$\|$	\|	$\backslash$	\backslash	$\heartsuit$	\heartsuit
$\Im$	\Im	$\angle$	\angle	$\partial$	\partial	$\spadesuit$	\spadesuit

Variable-sized Symbols

$\sum$	\sum	$\bigcap$	\bigcap	$\bigodot$	\bigodot
$\prod$	\prod	$\bigcup$	\bigcup	$\bigotimes$	\bigotimes
$\coprod$	\coprod	$\bigsqcup$	\bigsqcup	$\bigoplus$	\bigoplus
$\int$	\int	$\bigvee$	\bigvee	$\biguplus$	\biguplus
$\oint$	\oint	$\bigwedge$	\bigwedge

Log-like Symbols

$\arccos$	$\cos$	$\csc$	$\exp$	$\ker$	$\limsup$	$\min$	$\sinh$
$\arcsin$	$\cosh$	$\deg$	$\gcd$	$\lg$	$\ln$	$\Pr$	$\sup$
$\arctan$	$\cot$	$\det$	$\hom$	$\lim$	$\log$	$\sec$	$\tan$
$\arg$	$\coth$	$\dim$	$\inf$	$\liminf$	$\max$	$\sin$	$\tanh$

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Page last modified on February 23, 2008, at 05:06 PM